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<Worksheet><Version major="6" minor="1"/><View-Properties><Zoom percentage="150"/></View-Properties><Styles><Layout alignment="left" linebreak="space" name="Warning"/><Layout name="_pstyle258"/><Layout name="Normal"/><Layout alignment="centred" name="Maple Plot"/><Layout alignment="centred" linespacing="0.5" name="Maple Output"/><Font background="[0,0,0]" bold="true" executable="true" family="Lucida Bright" foreground="[6,8,128]" name="Maple Input" size="10"/><Font background="[0,0,0]" family="Lucida Bright" italic="false" name="2D Comment" size="12"/><Font background="[0,0,0]" bold="false" family="Lucida Bright" foreground="[0,0,255]" name="Warning" readonly="true" size="10"/><Font background="[0,0,0]" bold="true" name="_cstyle259"/><Font background="[0,0,0]" bold="true" name="_cstyle258"/><Font background="[0,0,0]" bold="true" name="_cstyle257"/><Font background="[0,0,0]" bold="true" name="_cstyle256"/><Font background="[0,0,0]" bold="true" name="_cstyle271"/><Font background="[0,0,0]" italic="true" name="_cstyle270"/><Font background="[0,0,0]" family="Lucida Bright" foreground="[0,0,164]" italic="false" name="2D Output" size="10"/><Font background="[0,0,0]" bold="true" name="_cstyle269"/><Font background="[0,0,0]" bold="false" family="Lucida Bright" foreground="[68,113,113]" italic="false" name="Normal" size="10" underline="false"/><Font background="[0,0,0]" bold="true" name="_cstyle268"/><Font background="[0,0,0]" italic="true" name="_cstyle267"/><Font background="[0,0,0]" italic="true" name="_cstyle266"/><Font background="[0,0,0]" italic="true" name="_cstyle265"/><Font background="[0,0,0]" italic="true" name="_cstyle264"/><Font background="[0,0,0]" family="Lucida Bright" name="Page Number" underline="false"/><Font background="[0,0,0]" bold="true" name="_cstyle263"/><Font background="[0,0,0]" bold="true" name="_cstyle262"/><Font background="[0,0,0]" bold="true" family="Lucida Bright" foreground="[68,113,113]" italic="false" name="_pstyle258" size="10" underline="false"/><Font background="[0,0,0]" bold="true" name="_cstyle261"/><Font background="[0,0,0]" bold="true" name="_cstyle260"/></Styles><Page-Numbers enabled="false" first-number="1" first-numbered-page="1" horizontal-location="right" style="Page Number" vertical-location="bottom"/><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="_pstyle258" style="_pstyle258">file: Moon.mw</Text-field><Text-field layout="Normal" style="Normal">===========</Text-field><Text-field layout="Normal" style="Normal">9. 3..2004</Text-field><Text-field layout="Normal" style="Normal">5. 6. 2004</Text-field><Text-field layout="Normal" style="Normal">------------------------------------------------------------------------</Text-field><Text-field layout="Normal" style="Normal">In this Worksheet, I discuss the derivation of the</Text-field><Text-field layout="Normal" style="Normal">Importance weights as function of the location size,</Text-field><Text-field layout="Normal" style="Normal">such that the label density on the screen remains constant</Text-field><Text-field layout="Normal" style="Normal">at all distances.</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Typical applications will be the crowded locations on <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle263" underline="false">Mars, Venus and Moon</Font></Text-field><Text-field layout="Normal" style="Normal">-------------------------------------------------------------------------</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">restart;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SShsaWJuYW1lRzYiNiRROi91c3IvbG9jYWwvbWFwbGU4L3VzZXJsaWJGJVE4L3Vzci9sb2NhbC9tYXBsZTkuNS9saWJGJQ==</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSxzYXZlbGlibmFtZUc2IlE6L3Vzci9sb2NhbC9tYXBsZTgvdXNlcmxpYkYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">with(plots):</Font></Text-field></Input><Output><Text-field layout="Warning" style="Warning">Warning, the name changecoords has been redefined</Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">with(stats): with(stats[statplots]):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">The file 'Moon_sizes.txt' contains a 1-dim array of (nonvanishing) sizes [km]  of the 1857 locations for Moon . Read it into Maple:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">data:=readdata("Moon_sizes.txt",float):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Calculate log base 10 for each element:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">size:=evalf(map(x-&gt;log10(x),data)):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Histogram plot of log10(size) distribution:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">ph:=histogram(size,area=count,axes=boxed,labels=["log10(size)","number of labels"],labeldirections=[horizontal,vertical]):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">display(ph);</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="482" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="734">LSUlUExPVEc2Ji0lKVBPTFlHT05TRzYuNyY3JCQhKysrKys1ISIqIiIhNyRGKiQiKysrKys1Riw3JCQhK2JzRiIqZiEjNUYvNyRGMkYtNyZGNTckRjIkIissKysrSUYsNyQkISs1WGIjKT5GNEY4NyRGO0YtNyZGPTckRjskIismKioqKioqeiUhIik3JCQiKkNvaC0jRixGQDckRkRGLTcmRkY3JEZEJCIrNCsrK21GQjckJCIqKTQqWy4nRixGSTckRkxGLTcmRk43JEZMJCIrLCsrPzUhIig3JCQiK3M4Ty81RixGUTckRlVGLTcmRlc3JEZVJCIrKCoqKioqekJGUzckJCIrWk9CMDlGLEZaNyRGZ25GLTcmRmluNyRGZ24kIisiKioqKio+a0ZTNyQkIitBZjUxPUYsRlxvNyRGX29GLTcmRmFvNyRGX28kIisyKytJZ0ZTNyQkIisnPnlwPyNGLEZkbzckRmdvRi03JkZpbzckRmdvJCIrLSsrIUciRlM3JCQiK3EvJnlnI0YsRlxwNyRGX3BGLTcmRmFwNyRGX3AkIisoKioqKioqSCNGQjckJCIrWEZzM0lGLEZkcDckRmdwRi03JkZpcDckRmdwJCIrKSoqKioqKipIRiw3JCQiKz9dZjRNRixGXHE3JEZfcUYtLSUmQ09MT1JHNiYlJFJHQkckIjFzQ3k/ITMnPnEhIztGZnEkIiM1ISIiLSUrQVhFU0xBQkVMU0c2J1EsbG9nMTAoc2l6ZSk2IlExbnVtYmVyfm9mfmxhYmVsc0Zgci0lJUZPTlRHNiQlKkhFTFZFVElDQUdGanElK0hPUklaT05UQUxHJSlWRVJUSUNBTEctJSpBWEVTU1RZTEVHNiMlJEJPWEctJSVWSUVXRzYkOyQhMi0rKz9dZjRXIkZocSQiMisrKzVfYTAmUUZocTskISwjKSoqKipSRyJGLCQiLSMzKioqUltsRiw=</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">Extract the numerical values from histogram plot structure 'ph':</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">Binwidth:=op([1,2],ph)[2][1]-op([1,1],ph)[2][1];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSlCaW53aWR0aEc2IiQiK1hGczNTISM1</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dbx:=[];dby:=[];dbxy:=[];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSRkYnhHNiI3Ig==</Equation></Text-field></Output><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSRkYnlHNiI3Ig==</Equation></Text-field><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSVkYnh5RzYiNyI=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">for i from 1 to 11 do </Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dbx:=[op(dbx),op([1,i],ph)[2][1]+0.5*Binwidth];</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dby:=[op(dby),op([1,i],ph)[2][2]];</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dbxy:=[op(dbxy),[op([1,i],ph)[2][1]+0.5*Binwidth,op([1,i],ph)[2][2]]];</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">end do:</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dbxy;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM3LTckJCErRydRYyp6ISM1JCIrKysrKzUhIio3JCQhKyQpZSJwKVJGJyQiKywrKytJRio3JCQiKWlvIT0jRickIismKioqKioqeiUhIik3JCQiKzcnSDAuJUYnJCIrNCsrK21GNTckJCIrX0JEUiEpRickIissKys/NSEiKDckJCIrNHZ6LzdGKiQiKygqKioqKnpCRkA3JCQiKyV5cGNnIkYqJCIrIioqKioqPmtGQDckJCIrZj9hMT9GKiQiKzIrK0lnRkA3JCQiK0xWVDJDRiokIistKyshRyJGQDckJCIrMm1HM0dGKiQiKygqKioqKipII0Y1NyQkIisjKSllIjRLRiokIispKioqKioqKkhGKg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dbx;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM3LSQhK0cnUWMqeiEjNSQhKyQpZSJwKVJGJiQiKWlvIT0jRiYkIis3J0gwLiVGJiQiK19CRFIhKUYmJCIrNHZ6LzchIiokIisleXBjZyJGMSQiK2Y/YTE/RjEkIitMVlQyQ0YxJCIrMm1HM0dGMSQiKyMpKWUiNEtGMQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">dby;</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM3LSQiKysrKys1ISIqJCIrLCsrK0lGJiQiKyYqKioqKip6JSEiKSQiKzQrKyttRiskIissKys/NSEiKCQiKygqKioqKnpCRjAkIisiKioqKio+a0YwJCIrMisrSWdGMCQiKy0rKyFHIkYwJCIrKCoqKioqKkgjRiskIispKioqKioqKkhGJg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Compute the total number of non-vanishing location sizes in all 11 bins:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">GG:=j-&gt;sum(dby['i'],'i'=j..11);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSNHR0c2ImYqNiNJImpHRiVGJTYkSSlvcGVyYXRvckdGJUkmYXJyb3dHRiVGJS1JJHN1bUdGJTYkJkkkZGJ5R0YlNiMuSSJpR0YlL0YyOzkkIiM2RiVGJUYl</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">for j from 1 to 11 do</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">GG(j);</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">od:</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">GG(1);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiMkIisrKytkPSEiJw==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">Aha, they sum up to the total count of (non-vanishing) location sizes in the data base.</Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Test on a <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle271" underline="false">Normal distribution of log10(size) around log10(s0)</Font>,</Text-field></Input></Group><Text-field layout="Normal" style="Normal"/><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">assume(v&gt;0);</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">dnLabels:=binwidth*nLabels_tot/Pi*v/((x-x0)^2+v^2);</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSlkbkxhYmVsc0c2IiosSSliaW53aWR0aEdGJSIiIkksbkxhYmVsc190b3RHRiVGKEkjUGlHSSpwcm90ZWN0ZWRHRishIiJJI3Z8aXJHRiVGKCwmKiQsJkkieEdGJUYoSSN4MEdGJUYsIiIjRigqJEYtRjNGKEYs</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">int(dnLabels/binwidth,x=-infinity..infinity);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiNJLG5MYWJlbHNfdG90RzYi</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">OK, the distribution correctly  integrates to the total number </Text-field><Text-field layout="Normal" style="Normal">of Mars locations = 1327 with non-vanishing size</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">s0:=10^1.703;</Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSNzMEc2IiQiK3dIaFldISIp</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input">pt:=plot(subs(binwidth=Binwidth,nLabels_tot=1857,x0=1.703,v=0.34,dnLabels),x=-1..4.5,color=red,thickness=2):</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">display({ph,pt},labels=["log10(size)","Number of Labels"],labeldirections=[horizontal,vertical], title="BreitWigner distribution of log10(size) around size0=50.466Km", titlefont=[HELVETICA,20]);</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="554" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="564">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">OK, not perfect, but quite well compatible with a Normal distribution...</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Except for the top bins, the fit goes nicely through the centers of the bins in the </Text-field><Text-field layout="Normal" style="Normal">left and right tails of the Normal distribution!</Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal">-------------------------------------------------------------------------------------</Text-field><Text-field layout="Normal" style="Normal">Next, want to derive the <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle256" underline="false">Importance weights I, </Font></Text-field><Text-field layout="Normal" style="_cstyle257"><Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" underline="false">such that the label density on the monitor remains always constant!</Font></Text-field><Text-field layout="Normal" style="Normal">-------------------------------------------------------------------------------------</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Strategy:</Text-field><Text-field layout="Normal" style="Normal">=======</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">i) Let  <Font bold="false" family="Lucida Bright" foreground="[68,113,113]" size="10" style="_cstyle266" underline="false">nLabels</Font> = (<Font bold="false" family="Lucida Bright" foreground="[68,113,113]" size="10" style="_cstyle265" underline="false">number of visible labels</Font>) at distance <Font bold="false" family="Lucida Bright" foreground="[68,113,113]" size="10" style="_cstyle264" underline="false">d</Font> of our object (Mars, Venus, Moon...),</Text-field><Text-field layout="Normal" style="Normal">   having an  area A(d) = <Equation input-equation="(const/d)^2;" style="2D Comment">NiMqJComJSZjb25zdEciIiIlImRHISIiIiIj</Equation>on screen in [pix^2].</Text-field><Text-field layout="Normal" style="Normal"> </Text-field><Text-field layout="Normal" style="Normal">   =============================================</Text-field><Text-field layout="Normal" style="Normal">   Require that the <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle260" underline="false">visible label density is about constant </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle261" underline="false">   at all distances d </Font>[FoV's] of our object, i.e  </Text-field><Text-field layout="Normal" style="Normal">   </Text-field><Text-field layout="Normal" style="Normal">   <Equation input-equation="nLabels/A(d) = const*nLabels*d^2;" style="2D Comment">NiMvKiYlKG5MYWJlbHNHIiIiLSUiQUc2IyUiZEchIiIqKCUmY29uc3RHRiZGJUYmRioiIiM=</Equation> = constant </Text-field><Text-field layout="Normal" style="Normal">   =============================================</Text-field><Text-field layout="Normal" style="Normal"> </Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal">ii) For the given monitor resolution, and a range of 'importance weights I', </Text-field><Text-field layout="Normal" style="Normal">    determine empirically the distances d = d_vis(I) of our object, for which</Text-field><Text-field layout="Normal" style="Normal">    the associated labels <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle262" underline="false">just become visible</Font>. </Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">    It is a <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle258" underline="false">linear relation</Font> as expected (see below). </Text-field><Text-field layout="Normal" style="Normal">   </Text-field><Text-field layout="Normal" style="Normal">    d_vis = 14.8 +86.9*I  [km]</Text-field><Text-field layout="Normal" style="Normal">  </Text-field><Text-field layout="Normal" style="Normal">   Thus the requirement of a constant label density turns into a formula </Text-field><Text-field layout="Normal" style="Normal">   for the importance weights I</Text-field><Text-field layout="Normal" style="Normal">  </Text-field><Text-field layout="Normal" style="Normal">   <Equation input-equation="I = const/sqrt(nLabels)-14.8/86.9;" style="2D Comment">NiMvJSJJRywmKiYlJmNvbnN0RyIiIi0lJXNxcnRHNiMlKG5MYWJlbHNHISIiRigqJi0lJkZsb2F0RzYkIiRbIkYtRigtRjA2JCIkcClGLUYtRi0=</Equation></Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">iii) On Earth I calculated <Font bold="false" family="Lucida Bright" foreground="[68,113,113]" size="10" style="_cstyle267" underline="false">nLabels = nLabels(population)</Font> from </Text-field><Text-field layout="Normal" style="Normal">    the known data on city populations. For Mars, Venus,...</Text-field><Text-field layout="Normal" style="Normal">    we may as well take the <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle268" underline="false">number-distribution of the </Font></Text-field><Text-field layout="Normal" style="Normal"><Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle269" underline="false">    location sizes</Font>. </Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">   Above we obtained approximately a Normal distribution</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">   <Font bold="false" family="Lucida Bright" foreground="[68,113,113]" size="10" style="_cstyle270" underline="false">nLabels = Normal(log10(size))</Font></Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">   around an average location size of s0 = 59.67 km.</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">iv) We may feed this in and determine the only unknown constant</Text-field><Text-field layout="Normal" style="Normal">     by requiring a convenient number of visible labels at a certain </Text-field><Text-field layout="Normal" style="Normal">     distance of the object. E.g.  for Earth, <Equation input-equation="10/hemisphere;" style="2D Comment">NiMqJiIjNSIiIiUraGVtaXNwaGVyZUchIiI=</Equation>  at a distance </Text-field><Text-field layout="Normal" style="Normal">     of 40000 km.</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">-------------------------------------------------------------------------</Text-field><Text-field layout="Normal" style="Normal"> </Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Our problem of expressing the weights as function of the known location sizes </Text-field><Text-field layout="Normal" style="Normal">such as to keep the label density on the screen constant,  is solved!</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Let's get quantitative:</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">distance:=[187,325,520,999,2085,6107,9835,15708,24880,33900];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSlkaXN0YW5jZUc2IjcsIiQoPSIkRCQiJD8mIiQqKioiJSYzIyIlMmgiJU4pKiImM2QiIiYhKVsjIiYrUiQ=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">importance:=[2.2,3.84,6.11,11.49,24.08,70.13,112.72,178.9,285.68,391];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SStpbXBvcnRhbmNlRzYiNywkIiNBISIiJCIkJVEhIiMkIiQ2J0YsJCIlXDZGLCQiJTNDRiwkIiU4cUYsJCImczciRiwkIiUqeSJGKSQiJm8mR0YsIiQiUg==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">distimp:=[[2.2,187],[3.84,325],[6.11,520],[11.49,999],[24.08,2085],[70.13,6107],[112.72,9835],[178.9,15708],[285.68,24880],[391,33900]];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SShkaXN0aW1wRzYiNyw3JCQiI0EhIiIiJCg9NyQkIiQlUSEiIyIkRCQ3JCQiJDYnRi8iJD8mNyQkIiVcNkYvIiQqKio3JCQiJTNDRi8iJSYzIzckJCIlOHFGLyIlMmg3JCQiJnM3IkYvIiVOKSo3JCQiJSp5IkYqIiYzZCI3JCQiJm8mR0YvIiYhKVsjNyQiJCJSIiYrUiQ=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">q0:=pointplot(distimp,symbol=BOX,color=blue,symbolsize=20):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Again: least square fit of linear relation: min. distance &lt;=&gt; Importance weight</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">fit[leastsquare[[x,y],y=a+b*x]]([importance,distance]);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiMvSSJ5RzYiLCYkIisjNCJ6I1siISIpIiIiSSJ4R0YlJCIrdCFSNXApRik=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">q1:=plot(14.82791092+86.91039073*imp,imp=1..1000,color=red,thickness=2):</Font></Text-field><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">display({q0,q1},axes=boxed,labels=["Importance weight","min. distance [ km ], where visibility starts"], labeldirections=[horizontal,vertical]);</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="320" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="470">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">Aha, an excellent fit!</Text-field><Text-field layout="Normal" style="Normal"> --------------------------</Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal">Next, since we want the <Font family="Lucida Bright" foreground="[68,113,113]" italic="false" size="10" style="_cstyle259" underline="false">total </Font>number of visible labels for a given log10(st)= xt,</Text-field><Text-field layout="Normal" style="Normal">we must divide by the binwidth and integrate from xt to 'infinity' (all labels corresponding to a bigger size  than xt are also visible!):</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">Ltot:=subs(binwidth=Binwidth,nLabels_tot=1857,x0=1.703,v=0.34,Int(dnLabels/Binwidth,x=xt..infinity)=int(dnLabels/Binwidth,x=xt..infinity));</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSVMdG90RzYiLy1JJEludEc2JEkqcHJvdGVjdGVkR0YqSShfc3lzbGliR0YlNiQsJComSSNQaUdGKiEiIiwmKiQsJkkieEdGJSIiIiQhJS48ISIkRjUiIiNGNSQiJWM2ISIlRjVGMCQiKysrIVFKJyEiKC9GNDtJI3h0R0YlSSlpbmZpbml0eUdGKiwmLUknYXJjdGFuR0YpNiMsJkZCJCErcms8VEghIiokIitJTiMpM11GS0Y1JCIrKGU5NSJmRj8kIissKysmRypGP0Y1</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal">Define a function from the result:</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">nLabels:=rhs(Ltot);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SShuTGFiZWxzRzYiLCYtSSdhcmN0YW5HNiRJKnByb3RlY3RlZEdGKkkoX3N5c2xpYkdGJTYjLCZJI3h0R0YlJCIrcms8VEghIiokIStJTiMpM11GMSIiIiQhKyhlOTUiZiEiKCQiKywrKyZHKkY3RjQ=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">Let's see what the total number of labels becomes? 1857?</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">evalf(subs(xt=-infinity,nLabels));</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiMkIisrKytkPSEiJw==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">YES, indeed!</Text-field><Text-field layout="Normal" style="Normal"/><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" style="Normal">Plot the integrated number of totally visible labels vs. xt=log10(st):</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">logplot(nLabels,xt=-1..6,OPTS,labels=["xt=log10(st)","number of  visible labels for sizes &gt;xt"],labeldirections=[horizontal,vertical],axes=boxed);</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="493" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" width="620">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</Plot></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">Next we calculate the Importance weights, as outlined above, from</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">Importance:=expand(solve(nlabels=(c/(14.82791092+86.91039073*imp))^2,imp)[1]);</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SStJbXBvcnRhbmNlRzYiLCYkIStoWzYxPCEjNSIiIiomSShubGFiZWxzR0YlIyEiIiIiI0kiY0dGJUYqJCIrMS9oXTYhIzY=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">c is the constant to be determined e.g.  from the requirement of seeing 10 labels (5/hemisphere) at a distance of 40000km:</Text-field></Input></Group><Group><Input><Text-field layout="Normal" style="Normal">For general c, we get:</Text-field><Text-field layout="Normal" style="Normal"/></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">solve(nLabs=(C/40000)^2,C)[1];</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiMsJCokSSZuTGFic0c2IiMiIiIiIiMiJisrJQ==</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">====================================Final Result =================================================</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">Imp:=evalf(subs(nlabels=nLabels,xt=log10(s),c=40000*nLabs^(1/2),Importance));</Font></Text-field></Input><Output><Text-field layout="Maple Output" style="2D Output"><Equation>NiM+SSRJbXBHNiIsJiQhK2hbNjE8ISM1IiIiKiYsJi1JJ2FyY3Rhbkc2JEkqcHJvdGVjdGVkR0YwSShfc3lzbGliR0YlNiMsJi1JI2xuR0YvNiNJInNHRiUkIis3bkx4NyEiKiQhK0lOIykzXUY6RiokISsoZTk1ImYhIigkIissKysmRypGP0YqIyEiIiIiI0kmbkxhYnNHRiUjRipGRCQiK0M7Vy1ZRj8=</Equation></Text-field></Output></Group><Group><Input><Text-field layout="Normal" style="Normal">==============================================================================================</Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">w1:=loglogplot(subs(nLabs=5,Imp),s=0.1..10000,axes=boxed,labels=["Size [km]","Importance Weight"],color=blue,numpoints=5000):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">w2:=loglogplot(subs(nLabs=1,Imp),s=0.1..10000,axes=boxed,labels=["Size [km]","Importance Weight"],color=red,numpoints=5000):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">w3:=loglogplot(subs(nLabs=0.5,Imp),s=0.1..10000,axes=boxed,labels=["Size [km]","Importance Weight"],color=green,numpoints=5000,labeldirections=[horizontal,vertical]):</Font></Text-field></Input></Group><Group><Input><Text-field layout="Normal" prompt="&gt; " style="Maple Input"><Font italic="false" underline="false">display({w1,w2,w3});</Font></Text-field></Input><Output><Text-field layout="Maple Plot"><Plot height="577" plot-scale="1.0" plot-xtrans="0.0" plot-ytrans="0.0" type="two-dimensional" 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